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Criticality at absolute zero from Ising model on two-dimensional dynamical triangulations

机译:二维动态三角结构中的绝对零的临界性

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摘要

We reconsider the criticality of the Ising model on two-dimensional dynamical triangulations based on the N × N Hermitian two-matrix model with the introduction of a loop-counting parameter and linear terms in the potential. We show that in the large-N limit even though the Ising model is classical, the critical temperature can reach absolute zero by tuning the loop-counting parameter, and the corresponding continuum theory turns out to be the quantized theory of neither pure gravity nor gravity coupled to conformal matter with central charge being 1=2.
机译:我们重新考虑了基于N×N偏见的双矩阵模型的循环计数参数和电位线性术语的N×N偏离二矩阵模型对二维动态三角结构的临界性。 我们表明,即使insing模型是经典的,临界温度也可以通过调整环路计数参数来达到绝对零的临界温度,并且相应的连续性理论变为既不是纯度重力的量化理论也不是重力 耦合到具有中心电荷的共形状物质为1 = 2。

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